• Join/Login
  • Business Software
  • Open Source Software
  • For Vendors
  • Blog
  • About
  • More
    • Articles
    • Create
    • SourceForge Podcast
    • Site Documentation
    • Subscribe to our Newsletter
    • Support Request
SourceForge logo
For Vendors Help Create Join Login
SourceForge logo
Business Software
Open Source Software
SourceForge Podcast
Resources
  • Articles
  • Case Studies
  • Blog
Menu
  • Help
  • Create
  • Join
  • Login
  • Home
  • Browse
  • Rational Trigonometry with FMSLogo
  • Discussion

Move in steps

Brought to you by: err0warning0
  • Summary
  • Files
  • Reviews
  • Support
  • Discussion
  • Code
Menu ▾ ▴
  • Create Topic
  • Stats Graph

Forums

  • Open Discussion 4

Help

  • Formatting Help

Move in steps

Open Discussion
err0warn0
2010-04-03
2013-04-08
  • err0warn0

    err0warn0 - 2010-04-03

    Added a new file called Move.lgo.
    This file contains a single function called "Move" that accepts an integer value and moves the turtle in forward direction in that value. This function returns the square value of the steps. This is called the Quadrant of the line created.

    By definition, opposite quadrant divided by the hypotenuse quadrant of a right triangle defines the spread between two lines.

    When two lines intersect each other, all the spreads at the point of intersection of the two lines is same:

     
    If you would like to refer to this comment somewhere else in this project, copy and paste the following link:
  • err0warn0

    err0warn0 - 2010-04-03

     
    If you would like to refer to this comment somewhere else in this project, copy and paste the following link:
  • err0warn0

    err0warn0 - 2010-04-03

    much better picture is here: http://en.wikipedia.org/wiki/File:Spread_between_two_lines.svg

     
    If you would like to refer to this comment somewhere else in this project, copy and paste the following link:
  • err0warn0

    err0warn0 - 2010-04-03

    See how symmetry is completely achieved using spreads? If these were angles, they wouldn't all be the same at once.
    Occam's razor should make the proper argument as to why rational trigonometry is an important step in learning trigonometry.

     
    If you would like to refer to this comment somewhere else in this project, copy and paste the following link:

Log in to post a comment.

SourceForge
  • Create a Project
  • Open Source Software
  • Business Software
  • Top Downloaded Projects
Company
  • About
  • Team
  • SourceForge Headquarters
    1320 Columbia Street Suite 310
    San Diego, CA 92101
    +1 (858) 422-6466
Resources
  • Support
  • Site Documentation
  • Site Status
  • SourceForge Reviews
SourceForge logo
© 2026 Slashdot Media. All Rights Reserved.
Terms Privacy Opt Out Advertise